Ind cpa one time bias advantage compose with dem le
KEMScheme.ind_cpa_one_time_bias_advantage_compose_with_dem_le
Plain-language statement
Proof-ladders A1 reduction statement: the one-time IND-CPA advantage of textbook KEM+DEM is bounded by two KEM IND-CPA advantages plus one DEM IND-CPA advantage, using the canonical left/right and DEM reductions defined above. The runtime coherence hypotheses require runtime.evalDist to be a monad morphism (preserves pure and distributes >>=) and to...
Source project: VCVio
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